Any non-zero number can be the divisor of a fraction.
Zero is not used as the divisor when dividing with the process of division.
Zero, unless the divisor is 0 in whichcase the quotient is not defined.
Your quotient that you arrived at is too small. Increase the answer for the quotient, so that the remainder is from zero to (divisor minus one)
Rational numbers are numbers that can be written as the division of two integers where the divisor is not zero. Irrational numbers are numbers that are not rational.Irrational numbers, therefore, are numbers that can notbe written as the division of two integers where the divisor is not zero.
Any non-zero number can be the divisor of a fraction.
Division can be thought of as the opposite of multiplication: 0 ÷ 3 is the same as saying "what number when multiplied by 3 results in 0"; answer: 0. 3 ÷ 0 is the same as saying "what number when multiplied by 0 results in 3"; no number when multiplied by 0 results in 3 (as 0 times anything is 0), thus it can't be done. Alternatively, division tells you how many times you need to, or can, subtract the divisor from the dividend to get to zero. If you start with a dividend of zero and a non-zero divisor, you don't need to, nor can you, subtract the divisor to get to zero. If you start with a non-zero dividend, and a zero divisor, no matter how many times you subtract the divisor you will never get to zero - the dividend stays the same. With a zero dividend and a zero divisor, you have reached zero when you start, BUT you can subtract the divisor and the dividend will then become (stay) zero; thus zero divided by zero is any number you want - in calculus there are rules which specify the value to use in different circumstances.
A quotient is undefined if the divisor is zero.
Zero is not used as the divisor when dividing with the process of division.
Only 3 non-zero remainders.1, 2, and 3 are the only possible non-zero remainders since any number greater than or equal to the divisor could also be divided, to result in a new quotient. A remainder of zero, means that the dividend is divisible by the divisor (the divisor is a factor of the number)
Zero, unless the divisor is 0 in whichcase the quotient is not defined.
For zero to be a factor of a number, there would have to be another factor paired with it. Since zero times anything is zero, you will never be able to multiply zero with anything to get any number other than zero.
It is a rational number.
When you're quotient is in the hundredths place or more or when you're dividend or divisor has a placeholder zero as well.
A non-example of divisor ring of integers, a division ring or a nonzero commutative ring that has no zero divisors except 0.
Your quotient that you arrived at is too small. Increase the answer for the quotient, so that the remainder is from zero to (divisor minus one)
It's an exact divisor.